2022
DOI: 10.1103/physrevb.106.045413
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Transport, refraction, and interface arcs in junctions of Weyl semimetals

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Cited by 19 publications
(4 citation statements)
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“…The surface states of the Weyl semimetal, i.e., Fermi arcs, propagate in-plane, while decay occurs [30][31][32][33] along the out-plane direction, as shown in Figure 1c. The decayed amplitude of the surface state is given by → E k x , k y e −k z ∆z at a specific k x , k y position, where ∆z represents the distance away from the surface, as shown in Figure 1c.…”
Section: Topological Waveguide Modesmentioning
confidence: 99%
“…The surface states of the Weyl semimetal, i.e., Fermi arcs, propagate in-plane, while decay occurs [30][31][32][33] along the out-plane direction, as shown in Figure 1c. The decayed amplitude of the surface state is given by → E k x , k y e −k z ∆z at a specific k x , k y position, where ∆z represents the distance away from the surface, as shown in Figure 1c.…”
Section: Topological Waveguide Modesmentioning
confidence: 99%
“…Considering the surface states of Weyl semimetal, i.e. Fermi arcs, they propagate in-plane while undergoes decay [26][27][28][29] along the out-plane direction as shown in Figs. 1c and d.…”
Section: Topological Waveguide Modesmentioning
confidence: 99%
“…Fermi arcs bridging Weyl points offer insights into topological semimetal phases 1 10 and exotic phenomena such as chiral anomaly 11 , 12 and nontrivial surface states 13 15 . Very recently, manipulating Fermi arcs has further stimulated more interests, e.g., possible transport properties in junctions of Weyl semimetals 16 , quantized chiral magnetic current 17 , and Fermi arc reconstruction in synthetic photonic lattice 18 , etc. Understanding, constructing and manipulating Fermi arcs 19 21 can lead to the development of novel electronic/photonic devices and quantum technologies, just like the reconstruction of Fermi loop surface states, which have been cleverly demonstrated in magnetically tunable 3D photonic crystals 22 with the closed topological surface states extending across the surface Brillouin zone in the forms of torus knots.…”
Section: Introductionmentioning
confidence: 99%